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in a club election the no. of contestants is one more than the no. of maximum candidates for which a vote for. if the total no. of ways the voter can vote is 62,then what is no. of candidates

two circles of radii 2cm and 4cm touch each other.find the are of triangle formed by drawing all the three tangents of the circle?

the greatest possible no. of points of intersection of 8 straight line and 4 circles is

in an election there are five candidates and three members are to be elected and an elector can vote for any no. of candidate not greater than the no. to be elected. then the no. of ways the elector may vote is?

ABCD is a convex quadrilateral.3,4,5&6 points are marked on the sides AB,BC, CD and DA respectively the no. of triangles formed with vertices on different sides is

which of the following conclusions can be made from the following statements? Statements: All tigers are mammals,all mammals are animals,all animals are living conclusion 1: some living are tigers,2:all animals are tigers,3:some tigers are animals.... the answer to this question in your site is showing both I and III.But III cannot be the answer according to me,because not some,but all tigers are living.

which of the following conclusions can be made from the following statements? Statements: All tigers are mammals,all mammals are animals,all animals are living conclusion 1: some living are tigers,2:all animals are tigers,3:some tigers are animals.... the answer to this question in your site is showing both I and III.But III cannot be the answer according to me,because not some,but all tigers are living.

which conclusions can be made from the options?

how to solve syllogisms explain with an example

Please give explanation about Mathematical inequalities.